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4 Mathematics Learning Method and System for Self-Directed Leading to UTAS Four Step Explanation

机译:4自学指导UTAS的数学学习方法和系统四步说明

摘要

In the present invention, in online/offline learning, UTAs (Understanding-Thinking-Applying-Save) four-step learning flow in connection with understanding, thinking, applying, and saving the concept in a problem, Through systematic understanding, students learn the most difficult learning and application principles efficiently, cultivate metacognitive skills by explaining concepts and solutions, and solve any type of problem by building and expanding a concept map by connecting with the learned concepts. A first step of identifying and learning a definition of a concept required to understand the concept list together with a concept list divided by the unit, and presenting a problem as a learning object in order to learn the concept given in the unit; A second step of analyzing and obtaining a problem given in the first step and presenting an understanding of the given condition; A third step of thinking and drawing a concept to be applied to a problem given as an object of study in the first step, and then suggesting how to apply the concept; A fourth step of solving the problem by sequentially applying the concepts considered in the third step to the problem given in the first step; A fifth step of presenting a description of the learned concept while showing the concepts applied to the problem solving in the fourth step to be stored; A sixth step of connecting a concept map by dividing a concept learned before and a concept to be learned later based on the current concept learned through the first to fifth steps; connecting a concept map in a self-directed concept understanding description method Provides an extended UTAS 4-step math learning method.
机译:在本发明中,在在线/离线学习中,与理解,思考,应用和保存问题中的概念有关的UTA(理解-思想-应用-保存)四步学习流程,通过系统的理解,学生学习最有效地学习和应用最困难的原则,通过解释概念和解决方案来培养元认知技能,并通过与所学概念相联系来构建和扩展概念图来解决任何类型的问题。第一步,识别和学习理解概念列表所需的概念的定义以及由单元划分的概念列表,并提出问题作为学习对象,以学习单元中给出的概念。第二步,分析和获得第一步中给出的问题,并给出对给定条件的理解;第三步,思考并画出一个概念,该概念将应用于第一步中要研究的问题,然后提出如何应用该概念的建议;通过将第三步中考虑的概念顺序应用于第一步中给出的问题来解决问题的第四步;第五步骤,在描述要学习的概念的同时显示要存储在第四步骤中用于解决问题的概念;第六步,根据通过第一至第五步学习到的当前概念,划分先前学习的概念和以后学习的概念,连接概念图。以自我指导的概念理解描述方法连接概念图提供了扩展的UTAS 4步骤数学学习方法。

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